Question
Suppose a desktop screen has an area of 14.37 sq. inches. If the height of the screen is
,
Find the width of the inner screen if the outer edge is 1 inch.
- 5.84
- 5.06
- 2.84
- 2.04
Hint:
The correct answer is: 5.06
Related Questions to study
Find the height of the inner screen if the outer height is 1 inch and the diagonal is 5.8 inches.
Find the height of the inner screen if the outer height is 1 inch and the diagonal is 5.8 inches.
Suppose a desktop screen has an area of 14.37 sq. inches. If the height of the screen is
,
Find the length of the diagonal, where aspect ratio AR= 16: 9.
Suppose a desktop screen has an area of 14.37 sq. inches. If the height of the screen is
,
Find the length of the diagonal, where aspect ratio AR= 16: 9.
If
and
are perfect square trinomials, find f (1) + g (1).
If a trinomial is in the form ax 2 + bx + c is said to be a perfect square, if and only if it satisfies the condition b 2 = 4ac.
If
and
are perfect square trinomials, find f (1) + g (1).
If a trinomial is in the form ax 2 + bx + c is said to be a perfect square, if and only if it satisfies the condition b 2 = 4ac.
Find the value of ‘c’ that makes the expression
a perfect square trinomial.
Find the value of ‘c’ that makes the expression
a perfect square trinomial.
Find the value of ‘c’ that makes the expression
a perfect square trinomial.
Find the value of ‘c’ that makes the expression
a perfect square trinomial.
Find the solutions for the equation
.
Find the solutions for the equation
.
Find the solutions for the equation ![x squared plus 8 x minus 9 equals 0](data:image/png;base64,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)
Find the solutions for the equation ![x squared plus 8 x minus 9 equals 0](data:image/png;base64,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)
From the figure given below, find the difference in areas of larger square to that of the smaller square.
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAaMAAAE6CAYAAAC7/D1/AAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAAFxEAABcRAcom8z8AABgCSURBVHhe7d0JdFXlvYbxAwlCI6AMERBBwyhIhQsRUet4xTrj0GIVEClFURQQFKkTgyJURhH0Wge0xaEVrK0DKCIgIFRUNAziwKAMYZApJBBCwnv3IduK9PhBa+DbnP/zW31XFzl7Zy0OO/vxhJDEBACAZ8QIAOAdMQIAeEeMAADeESMAgHfECADgHTECAHhHjAAA3hEjAIB3xAgA4B0xAgB4R4wAAN4RIwCAd8QIAOAdMQIAeEeMAADeESMAgHfECADgHTECAHhHjAAA3hEjAIB3xAgA4B0xAgB4R4wAAN4Ro31s2rRJn3zyiebNm8cYYyzBli9frsLCwvCuWTKI0T6mTp2q1q1bq3nz5owxxhJs4MCBysvLC++aJYMY7eOFF15QmTJlFIvFGGOMJVjbtm21devW8K5ZMojRPiZMmKD09PSEfwCMMcZi6tSpk3JycsK7ZskgRvuYOHGiqlevnvAPgDHGWEydO3cmRgcbMWKMMfeI0SFAjBhjzD1idAgQI8YYc48YHQL7i1GdOnV06aWX6vLLL2eMsaRcq1atlJaWlvAeGB8xOgT2F6P4H8KyZcu0atUqxhhLyo0fP161atVKeA+MjxgdAvuLUd++fcMjASA5zZkzR/Xq1Ut4D4yPGB0C+4tRz549VVBQEB4NAMnnrbfeUkZGRsJ7YHzE6BDYX4x69OihnTt3hkcDQPKZPHkyMfKNGAGwjhhFADECYB0xigBiBMA6YhQBxAiAdcQoAogRAOuIUQQQIwDWEaMIIEYArCNGEUCMAFhHjCKAGAGwjhhFADECYB0xigBiBMA6YhQBxAiAdcQoAogRAOuIUQQQIwDWEaMIIEYArCNGEUCMAFhHjCKAGAGwjhhFADECYB0xigBiBMA6YhQBxAiAdcQoAogRAOuIUQQQIwDWEaMIIEYArCNGEUCMAFhHjCKAGAGwjhhFADECYB0xigBiBMA6YhQBxAiAdcQoAogRAOuIUQQQIwDWEaMIIEYArCNGEUCMAFhHjCKAGAGwjhhFADECYB0xigBiBMA6YhQBxAiAdcQoAogRAOuIUQQQIwDWEaMIIEYArCNGEUCMAFhHjCKAGAGwjhhFADECYB0xigBiBMA6YhQBxAiAdcQoAogRAOuIUQQQIwDWEaMIIEYArCNGEUCMAFhHjCKAGAGwjhhFADECYB0xigBiBMC6pIzR7t1Fyt+erW+/WaylWVlaGCxrzxYoa8kyfbEuR5uLpOB/kUCMAFiXlDHamZetz2YM0ZM9z1enVqfqzFNP1al7drpaXdZFvx75mv70Vb7WhMf7RowAWJeEMcrVpuVv6E9dmuq8col+U+UVa95R5w6bqVe/2qr88CyfiBEA65IwRuu0bsEfNebCU3RezZqqnVFXGXXqqm7d2sqoWUnp5VJUJiVDZTP76a4Jnys7OGN38YneECMA1iVhjDYoZ+VkzRozTH9+bJzGT5upKe/N1MyZEzT1qa66r1V11Y+lqdQRHdRuzD+1IDijsPhEb4gRAOuSMEYF0o612jF/qhZNf0F/n/VXPT/heT3//CMa9+BvdEuzasqIVVDZ2G903YiZ+iA4Y1fxid4QIwDWJV+MdheocN1SLXvxDxrb/Vxd0qaxmp3aTM2anaSmDY/V8RXLKi1WWakp7dVx5CzNC04hRgDgV/LFaOsCLf/7g7rzihZq3riFzmzbW/2HP6Nx40bp6YHX6Kamx+iEWEWVLd1O7UfN1ofBKcQIAPxKvhit/pvmPHi6TqgU/AbKNNNpv3lUz7w8S7Nn/U0znr5Rd2fWUN09n6a7Tu2IEQBEQvLFKPsNfTTyYjU97ojgN3CEylY8TrUzGqhBw3pqkHGMji2fEoToKJUqdZ06jODTdAAQBckXo7wvlT3tD3rgypPUsMw+v6FS6SpfN6ZKR8d/3UZXDJyuucEpxAgA/Eq+GKlQhZs+0efP99PAa89Xy8xMZWa2UIvzrtUvbrxbPQddrW5dzlHr1vfqnuc+1Wd7zvCLGAGwLgljFJcfBGmVVn++QPPnzy/egi/06dKVWrFmiZYt/VQLFqzQ8rW5yguO5h+9AoBfSRqjwwsxQiTs/lJLJv9ZTz30kAYHe2jvPT5RY2dv0NoofP8sJCViFAHECF4VbNG2DR/qi3cG6v7LGuuEBNdgrEpLVeo4TmOmrVT21gIVRuVb3iNpEKMIIEbwpminiha/oDeHXamrzs7Q8eUTX4N7VuUU1e/4uPpPWqlNO3x/chvJhhhFADGCH7tUuGOJloy5Xj2alA6vt3QdWe8cnX9NR3Xp0uVfu751Q51SLXj8pPZqMXyhvtlKjFCyiFEEECP4sVXb103Qn9udpjNKhdfbMZcrs8c/9Prn65SXu03bthVvzTtDNa77SWreobd+9exSrcohRihZxCgCiBH8WKWchaM06IJGOm7PtVZKaWf2Vce/bNnzo1V+IP8brV/4ht6e+6HeW7pNeQXh24ESQowigBjBj3iMRv4wRi2v0ZVDp2jKCml7eBRwKBCjCCBG8GOLtq97WX+6rtX3n6YrV0HVMy9Wh//7WJO/zlVu3nbt2OX/3+Ih+RGjCCBG8CP+BQyfafGj7XVbk9Tvr7kyaTqm5dW64PqbdfOd/TTglcWauzk8BThIiFEEECN4U5SvooXj9frA89X6xHIqv+/1l3q0Kl/YV10fm67pc5Zo6aad2hGeCpQkYhQBxAheFWxWzuJXNGXgubrkpLL/fg2WS9fRtU5Ws9NvVp/n5+ufQY18f3NhJB9iFAHECP7lqGjJ3/Tms0M0sO/N6nVZXTWJ/0ywH1yLNXT82f3UZ/xCLcoviP+Af6DEEKMIIEaIlNzl+nbSvRrSuZWaNKqvOullVDE1fi2WCtZUJ1/2iJ5amqN1vr/dPZIKMYoAYoTIyV2h1Us+0Mw3X9Sz3U/WZfViKrXnejxC6Zkd1eON9craFh4LlABiFAHECNGVp13vdteQq2ooNbweKze/WO2eW6P3N4WHACWAGEUAMYIXRfkqzN2o9WvWatW6bcpN+I+JNktzB+mR9o1UJrweq7a4Sp3/ulbztoaHACWAGEUAMYIX25do0/RHNeCm23Rtr+f00pe79G8f6jsWaNGjbXVz00rhp+nKq9Zp3dR36rf6jC+pQwkiRhFAjODFlpla8/RVOi29omJpp+t/e4/Ww+PHa/xee2pkL916VroafHc9pp+js259Wa98lacN4bsBSgIxigBiBC9y5uvbV2/T9WfWVJmUFJUqm6ZyRx6pI/da2s+OUGqslFJKl1NajTpqeEPwSurtTVq/Y7f4+XooScQoAogRvCjYqPxv3tPMcV3V7ZxKCa+94h2n6i27qsezL+nFD77W4i3h+UAJIkYRQIzg1ebZynqxr65ve6kuvPDCfdYmWD/d98THWhweDhwMxCgCiBH82qnCbeu16puvtWLFin0Wf9sGbdiyi0/L4aAiRhFAjABYR4wigBgBsI4YRQAxAmAdMYoAYgTAOmIUAcQIgHXEKAKIEQDriFEEECMA1hGjCCBGAKwjRhFAjABYR4wigBgBsI4YRQAxAmAdMYoAYgTAOmIUAcQIgHXEKAKIEQDriFEEECMA1hGjCCBGAKwjRhFAjABYR4wigBgBsI4YRQAxAmAdMYoAYgTAOmIUAcQIgHXEKAKIEQDriFEEECMA1hGjCCBGAKwjRhFAjABYR4wigBgBsI4YRQAxAmAdMYoAYgTAOmIUAcQIgHXEKAKIEQDriFEEECMA1hGjCCBGAKwjRhFAjABYR4wigBgBsI4YRQAxAmAdMYoAYgTAOmIUAcQIgHXEKAJeevVNpVX+8Rjd2L23SBGAZEaMIoBXRgCsI0Y+7cyTsl7Xkkdu0KhLjtOD51VNuLfvuliFbw+T3hnJWLDh0qRB0pznpM2rwosJOLwRI5+2bZBeulXqU0267wRpwImJ169B8Hg9xop3b4bUq5I0+kJpxbzwYgIOb8TIp5z10vgbpTuCG0v/IEYPNUq8/nWlvscFq8mYdFd16dZy0ohzpeX/DC8m4PBGjHyKvzL6S/fg5lJDuieIUb+GjO1/9wevju5Il8ZcIn39YXgxAYc3YuQTMWL/zYgRkhAx8uk/ilEDZnIJrgVihCREjHxyxej+YANPlAY3lgbUKf4ihzuZqfWpXvzFCv3jX8QS33fXBjFC8iFGPrli1L+hdt3XQFvuqqdt9zXR7sEtpSHM1AafEvwHSZMgPvu8QiJGSELEyKcfi1EQovhX0X1xc03dfXpFje1+tfLnTZQ+/QeztHkvSk9eI919fPAKKXh1TIyQxIiRTz8WowHBhjbWzHZVVK9iTFf+toe2FYXnwI7CndLEO//9+iBGSELEyCdXjB5urFntq+jEo2P6Vefuyi0Iz4Ed8e/QMfGO4Po4lhgh6REjn/YTo/c7VFWzqjFd97tuyt2eH54EM/I2SS/fToxgAjHyiRjBhRjBEGLkEzGCCzGCIcTIJ2IEF2IEQ4iRT8QILsQIhhAjn4gRXIgRDCFGPhEjuBAjGEKMfCJGcCFGMIQY+USM4EKMYAgx8okYwYUYwRBi5BMxggsxgiHEyCdiBBdiBEOIkU/ECC7ECIYQI5+IEVyIEQwhRj4RI7gQIxhCjHwiRnAhRjCEGPlEjOBCjGAIMfKJGMGFGMEQYuQTMYILMYIhxMgnYgQXYgRDiJFPxAguxAiGECOfiBFciBEMIUY+ESO4ECMYQox8IkZwIUYwhBj5RIzgQoxgCDHyiRjBhRjBEGLkEzGCCzGCIcTIJ2IEF2IEQ4iRT8QILsQIhhAjn4gRXIgRDCFGPhEjuBAjGEKMfCJGcCFGMIQY+USM4EKMYAgx8okYwYUYwRBi5BMxggsxgiHEyCdiBBdiBEOIkU/ECC7ECIYQI5+IEVyIEQwhRj4RI7gQIxhCjHwiRnAhRjCEGPlkLUbxm+vaJdLqBVL24gPf6mBrlwXP1zapKHxfFhAjGEKMfLIWo0WTpaevlUZfID1xVbirg/1K+uNe2/O2+GNXBrsiOP7X0jP3SPPnS5ZeIBIjGEKMfLIWoxmPSz0rSB2DS+CW1OJ1S5N6VCq+ufapJvWuHPy6bPD2+OOlggXH3nB08PYgTjNmSgXh+7KAGMEQYuSTtRh98mrxq6JBzaXhZxdvaMvg1ycV32D3PAeNpIdOD94ef/zMYGcEjwevjsY+LC3+PHxHRhAjGEKMfLIWoy1rpK9mSUumSl++F+xd6eOh0oTLgwAFEbozuMH+4Xzp1eeCcMUfnxFsenD8XGnpV8HzlRu+IyOIEQwhRj5Zi1EieUGYZnba8/tVz/LSiKukuctt/d3QjyFGMIQY+USMgldLk6Tp1weviIIY3V5BGn6FNHtx8NyEj1tGjGAIMfLJfIwKpI2vSe92CGNUMYhRm+CVUlYQqfAQy4gRDCFGPhEjYuRCjGAIMfKJGBEjF2IEQ4iRT8SIGLkQIxhCjJyKtDNnjdYs+kDz35+jeZ8u14rNO7U9fPQnI0bEyIUYwRBi5LRD6z9+TuO7nKFLf95M57QdouGz1mpp+OhPRoyIkQsxgiHEyClXK999QIMzY6oSPBmpGb9V179/rQXhoz8ZMSJGLsQIhhAjpzytfm+YRp5XUXWCJ6Nq01vV682VWhQ++pMRI2LkQoxgCDFyCmI0c7hGnV9J9WMpqta8u+6YtEqfhY/+ZMSIGLkQIxhCjJz2jlFpVWtxu+56Z6NWhI/+ZMSIGLkQIxhCjJz2jlEZVW9xm3q//rk+2vKtvl29WmuCrc5er+zNecop+i9+7hsxIkYuxAiGECOn4hg90rqKGsbKq3rT9uo0epSGDLtLvdu0Udtgba7tqmuH/EVPLNisZeFZB4wYESMXYgRDiJFTPEYjNfqXVXVSSpoq1misk89prIY1Un74RDW4SKf0eEmPzlipVbuKVBievV/ESPp2ovTWlVL/mtJNwaUx6Dxp2nxpc3iIZcQIhhAjp3iMRunRi6qo6RGlVbpMmn52VAVVqJCmtNRUlUkpFT5RFZRa4VJd0HWCXt+Uf+DfcJoYSZsmSTO6SCMypb7B8zD6Gun9hdLW8BDLiBEMIUZO370yqqwmKaWVUuUUnXhFd90y5DE99scn9MTIvup97v/o5D1PVk3V/+Vwjf0qV2vDs/fLfIyKpPyvpdXTpE9eluY8K2W9JWVvlHaGh1hGjGAIMXL67u+MKqthrIwqNummG15aoo93hw/vXquvxt6u3jVLKb10mo49707dO2OrvtgVPr4/5mMEJ2IEQ4iRU3GMir+aLlXHNO+l3lPW/+DbAeVMG6rHL4qpftmYKrbsqJte2aRPD/SnYxMjuBAjGEKMnL6PUYMgRpWb3a5ub2bry/BRKVvLJvRUj2YxHVM6RemndVXPSZu18EC7QYzgQoxgCDFyisdohEZfUFmNgyfjiJoX6fQ7ntSjUz/Uh/Pf1/wZwzS0Y2YQqviTVVsNrxyuxxblBok6QMQILsQIhhAjp3iMRmn0Lyvp5ynBE5J6lNJq1FWdnzdX8xbN1KJpbR1fpaxKx8oqVqWNzr3rDc3YWBD/GrEDQ4zgQoxgCDFyytXKKQ9oyBkpqp5SSSnVmimzXjXV3/eJqtJCJ7d/UsOnfKN1u/6D78NAjOBCjGAIMXLK09r3H9fTnU7V2ed01EXdntS4Ef005vrz1bpWLZ1Qq7ZqN/qFmnUarGGTlmnFgX7hwneIEVyIEQwhRk6Fyt+4VCs+mq4Zsz7V3MXrtWH1cmVnzdXc4Il7O9jkd2ZpWtYKrcw54O+78D1iBBdiBEOIkU/ECC7ECIYQI5+IEVyIEQwhRj4RI7gQIxhCjHwiRnAhRjCEGPlEjOBCjGAIMfKJGMGFGMEQYuQTMYILMYIhxMgnYgQXYgRDiJFPxAguxAiGECOfiBFciBEMIUY+ESO4ECMYQox8IkZwIUYwhBj5RIzgQoxgCDHyiRjBhRjBEGLkEzGCCzGCIcTIJ2IEF2IEQ4iRT8QILsQIhhAjn4gRXIgRDCFGPhEjuBAjGEKMfCJGcCFGMIQY+USM4EKMYAgx8okYwYUYwRBi5BMxggsxgiHEyCdiBBdiBEOIkU/ECC7ECIYQI5+IEVyIEQwhRj4RI7gQIxhCjHwiRnAhRjCEGPlEjOBCjGAIMfKJGMGFGMEQYuQTMYILMYIhxMgnYgQXYgRDiJFPxAguxAiGECOfiBFciBEMIUY+ESO4ECMYQox8IkZwIUYwhBj5RIzgQoxgCDHyiRjBhRjBEGLkEzGCCzGCIcTIJ2IEF2IEQ4iRT8QILsQIhhAjn4gRXIgRDCFGPhEjuBAjGEKMfCJGcCFGMIQY+USM4EKMYAgx8okYwYUYwRBi5BMxggsxgiHEyCdiBBdiBEOIkU/ECC7ECIYQI5+IEVyIEQwhRj4RI7gQIxhCjHzaT4xmta+ixpVi+nXn25S7c3d4EszIz5Um9E4co95VpbGXStlZ4cHA4W3q1KmqU6dOwhDFR4wOJleMhjbWe+2qKKN8TJf/tqe20SJ7igqlV/pIffa5PuIx6hXE6PHLpc1fhAcDh7fZs2erbt26CUMUHzE6mH4sRv2DDW6kz246Vt0zy2vorddoR9bb0ufTmKVlvSY90076fW3p3jrfXx/96gfXS03lDD5Ls18crddee42xw34DBgxQtWrVEoYoPmJ0MP1YjMIg7bynvtb2rquN9zbV7mFnScPPZpY27EzpwabBK6EGwTUR3/fXhoacqC96NNBVmcerVq1ajB32S09PV2pqasIQxUeMDiZXjO4PNrBRcNNpLA3IkO48hplbteC6CP7s+58YXBPxhddGPEbDmijrptpqUjHxBy5jyTZidDC5YrT3jSf+//H/Omb2tu/1EF/8mni4sRbdkqEzapVL+IHLWLKNGB1MBxIjxvbdXjH6Re2fJfzAZSzZRowOJmLE/psRI2ZwxOhgylkvPX+TdPtRxX9H8PtajO1/dwcbdIIWdK6mFlUTf+Aylmxr3769tm7dGt48SwYx+k48Ri90lXodLfWpFtxkjmds/7sn2KA6WvC76spMT/yBy1iyrUOHDsTooMnfJn30svTq76V/3Ce9MYCxA9uUB5T90v0acW9PdevWjbGk3/jx47Vjx47w5lkyiNG/7JYKC6SC4Anelc/Yf7TdBfnKDz444x+gjCX7CgqCe2UJI0YAAO+IEQDAO2IEAPCOGAEAvCNGAADviBEAwDtiBADwjhgBADyT/h9DxoIlcd0kTQAAAABJRU5ErkJggg==)
From the figure given below, find the difference in areas of larger square to that of the smaller square.
![](data:image/png;base64,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)
What is the x-intercept of the graph of
?
What is the x-intercept of the graph of
?
The coordinates of the vertex of the parabola whose equation is
are:
The coordinates of the vertex of the parabola whose equation is
are:
Find the k value of vertex (h, k) for the equation
.
The other method to find the vertex of a parabola is as we know that the x-coordinate of a vertex, (i.e) h is -b/2a.Now, substitute the x-coordinate value in the given standard form of the parabola equation y=ax2+bx+c, we will get the y-coordinate of a vertex.
Find the k value of vertex (h, k) for the equation
.
The other method to find the vertex of a parabola is as we know that the x-coordinate of a vertex, (i.e) h is -b/2a.Now, substitute the x-coordinate value in the given standard form of the parabola equation y=ax2+bx+c, we will get the y-coordinate of a vertex.
Find the k value of vertex (h, k) for the equation
.
Find the k value of vertex (h, k) for the equation
.
Find the solutions for the equation
.
Prime factorization of any number can be done by using two methods: (1) Division method and (2) Factor tree method.
Find the solutions for the equation
.
Prime factorization of any number can be done by using two methods: (1) Division method and (2) Factor tree method.
Find the solutions for the equation
using vertex form.
Find the solutions for the equation
using vertex form.
Find the solutions for the equation ![x squared plus 6 x minus 9 equals 0](data:image/png;base64,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)
In math, factorization is when you break a number down into smaller numbers that, multiplied together, give you that original number.
Find the solutions for the equation ![x squared plus 6 x minus 9 equals 0](data:image/png;base64,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)
In math, factorization is when you break a number down into smaller numbers that, multiplied together, give you that original number.